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Manfred Schimmler
Researcher at University of Kiel
Publications - 71
Citations - 776
Manfred Schimmler is an academic researcher from University of Kiel. The author has contributed to research in topics: Systolic array & Massively parallel. The author has an hindex of 13, co-authored 71 publications receiving 756 citations. Previous affiliations of Manfred Schimmler include Australian National University & Braunschweig University of Technology.
Papers
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Journal Article
Breaking ciphers with COPACOBANA : A cost-optimized parallel-code breaker
TL;DR: The design and realization of the COPACOBANA (Cost-Optimized Parallel Code Breaker) machine is presented, which is optimized for running cryptanalytical algorithms and can be realized for less than US$ 10,000, and it will be shown that the architecture can outperform conventional computers by several orders in magnitude.
Book ChapterDOI
Breaking ciphers with COPACOBANA –a cost-optimized parallel code breaker
TL;DR: The COPACOBANA (Cost-Optimized Parallel Code Breaker) as mentioned in this paper is an FPGA-based parallel code breaker that can be used to analyze cryptosystems with a (deliberately chosen) small bitlength.
Proceedings ArticleDOI
Massively parallel solutions for molecular sequence analysis
TL;DR: The design of a database scanning application based on the Smith-Waterman algorithm is presented in order to derive efficient mappings onto two novel massively parallel architectures to gain supercomputer power at low cost.
Proceedings ArticleDOI
Efficient hardware architectures for modular multiplication on FPGAs
TL;DR: This paper presents an implementation and comparison of three recently proposed, highly efficient architectures for modular multiplication on FPGAs: interleaved modular multiplication and two variants of the Montgomery modular multiplication, with the main findings that the interleaves multiplication has the least area time product of all investigated architectures.
Proceedings ArticleDOI
Area and time efficient modular multiplication of large integers
Viktor Bunimov,Manfred Schimmler +1 more
TL;DR: By use of a small amount of precomputing the loop of A2 can be modified such that the effort within the loop is minimised, which leads to the algorithm A3 and it is verified.